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Uniform Cluster Traffic Model on Closed Two-Contours System with Two Non-symmetrical Common Nodes

机译:具有两个非对称常见节点的封闭双轮廓系统的统一群集流量模型

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Spontaneous transitions of traffic flows, from the laminar state to the turbulent state, may occur. In 2008, the experimental results of traffic jam formation on a ring was published by Y. Sugiyama et al. Our paper studies a dynamical system which contains two closed contours with two common points (nodes). The nodes divide each contour into two parts with lengths d and 1 - d. In each contour, there is a moving segment called a cluster. The clusters move in accordance with given rules. The system can be intepreted as a traffic model and belongs to the class of dynamical systems introduced by A.P. Buslaev. We study the system spectrum connected with the set of cyclic trajectories in the system state space. Some theorems regarding the spectrum have been proved.
机译:可能发生从层状状态到湍流状态的流量流动的自发转变。 2008年,戒指上交通堵塞形成的实验结果由Y. Sugiyama等人发表。 我们的论文研究了一种动态系统,该系统包含两个具有两个共点(节点)的封闭轮廓。 节点将每个轮廓划分为具有长度D和1-D的两部分。 在每个轮廓中,有一个名为群集的移动段。 群集按照给定的规则移动。 该系统可以作为流量模型进行排序,属于A.P.Buslaev引入的动态系统。 我们研究了系统状态空间中与该组循环轨迹连接的系统谱。 已经证明了一些关于频谱的定理。

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